Answer:
point N is not between points M and Q.
Explanation:
In this scenario, we have three collinear points: M, N, and Q. We want to determine which point is located between the other two.
To determine this, we can use the properties of the distance between collinear points. In a straight line with three collinear points, if point N is between points M and Q, then the sum of the distances from M to N and from N to Q should be equal to the distance from M to Q.
Mathematically, this can be expressed as:
MN + NQ = MQ
Given the values:
MN = 11
NQ = 33
MQ = 22
Now, let's see if this equation holds true:
11 + 33 = 44
Since 44 is not equal to 22 (the distance from M to Q), this means that point N is not between points M and Q.
So, in this case, point N is not between points M and Q.